Question

the distance between foci is equal to minor axis of an ellipse than eccentricity is
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Answer 1

Answer:

If the minor axis of an ellipse is equal to the distance between its foci

In the ellipse distance between the foci is equal to the distance between a focus and one end of minor axis then its eccentricity is. A

there a simple privacy law that actually makes sense? 2a^2 e^2 = a^2 or e^2 = 1/2 . e= 1/√2. Hence the eccentricity of the ellipse = 1/√2.

Answer 2

Step-by-step explanation:

here's your answer

• 2a^2 e^2 = a^2 or e^2 = 1/2 . e= 1/√2.

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